An equation is shown below: 2x + y = 3 Part A: Explain how you will show all of the solutions that satisfy this equation. (4 points) Part B: Determine three different solutions for this equation. (4 points) Part C: Write an equation that can be paired with the given equation in order to form a system of equations that is inconsistent. (2 points)
@campbell_st
@StudyGurl14 @myininaya
@KlOwNlOvE
part A ... graph the line... which shows all ordered pairs that form the line or rewrite the line in slope intercept form part B substitute 3 values of x to find 3 values of y... say, x = 0, x = 1, x = 2 hope that helps
what do you mean rewrite the line in slope intercept form rewrite the equations?
i need help on part c @campbell_st
@AriPotta
I mean make y the subject of the equation slope intercept form is y = mx + b m = slope b = y-intercept
okay but i did that so i need help on part 3 now
Ari can you help
make a line the is parallel to the given line
y=2x-3
ok... so what is the slope of your line...?
2
but once you convert 2x + y = 3 into slope-intercept form, is y = -2x + 3 not y-= 2x - 3
not y = 2x - 3*
oh okay so then what
so parallel lines have the same slope, but different y-intercepts. so just change - 3 to something else and put it in standard form
wait what do you mean
so it could be y=-2x+2?
yea that could work. put it in standard form and maybe multiply the whole equation by like 3 or something to change it up a bit
so now it would be 2x+y=3 and 2x+4=3?
2x + y = 3 and 2x + y = 2
okay thanks!
no problemo :)
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